{Will give medal} Quick question: How do I finish this problem? A rectangular field will be fenced on all four sides. Fencing for the north and south sides costs $10 per foot and fencing for the other two sides costs $9 per foot. What is the maximum area that can be enclosed for $6000? 20L+18W=6000 18W = 6000 - 20L W = 1000/3 - 10L/9 A = L*W A = L (1000/3 - 10L/9) A = 1000L/3 - 10L^2/9
what are my options?
This is not a multiple choice question, the answer box is _______ ft sq
ok give me a sec.
give me help what do you think is the answer?
I don't know, I'm stuck...
ok lets work together. What do we know?
Same problem, different numbers. I'm good until: dA/dL = 250 - L = 0
got to go sorry.
Look at a different way. You have an equation of a parabola that opens downward. So the maximum area is going to be at the vertex. To find the value of L at the vertex, use the formula -b/2a. Where b is 1000/3 and a is -10/9
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